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DSA C#programming~30 mins

Word Break Problem in DSA C# - Build from Scratch

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Word Break Problem
📖 Scenario: Imagine you have a long string without spaces, like a sentence with all words stuck together. You want to check if this string can be split into valid words from a dictionary.
🎯 Goal: Build a program that checks if a given string can be segmented into a sequence of dictionary words using the Word Break algorithm.
📋 What You'll Learn
Create a list of dictionary words
Create a string variable for the input text
Implement the Word Break logic using dynamic programming
Print true if the string can be segmented, otherwise false
💡 Why This Matters
🌍 Real World
This technique is used in text processing, spell checking, and natural language processing to split words correctly.
💼 Career
Understanding dynamic programming and string manipulation is important for software development roles involving algorithms and data processing.
Progress0 / 4 steps
1
Create the dictionary list
Create a list of strings called dictionary with these exact words: "apple", "pen", "pine", "pineapple"
DSA C#
Hint

Use List<string> and initialize it with the given words inside curly braces.

2
Create the input string
Add a string variable called input and set it to "pineapplepenapple"
DSA C#
Hint

Declare a string variable named input and assign the exact text.

3
Implement the Word Break logic
Add code to create a boolean array called dp of size input.Length + 1. Set dp[0] to true. Use a for loop with variable i from 1 to input.Length. Inside it, use another for loop with variable j from 0 to i. Check if dp[j] is true and the substring input.Substring(j, i - j) is in dictionary. If yes, set dp[i] to true and break the inner loop.
DSA C#
Hint

Use two nested loops and update the dp array based on substring checks.

4
Print the result
Add a Console.WriteLine statement to print the value of dp[input.Length].
DSA C#
Hint

Use Console.WriteLine(dp[input.Length]) to print the final boolean result.

Practice

(1/5)
1. What does the Word Break Problem ask you to determine about a given string s and a dictionary of words wordDict?
easy
A. The longest word in wordDict that appears in s
B. Whether s can be segmented into a space-separated sequence of one or more dictionary words
C. The number of unique characters in s that are also in wordDict
D. Whether s is a palindrome

Solution

  1. Step 1: Understand the problem statement

    The Word Break Problem asks if the string s can be split into words all found in the dictionary wordDict.
  2. Step 2: Identify the correct description

    Whether s can be segmented into a space-separated sequence of one or more dictionary words correctly describes this segmentation check, while others describe unrelated tasks.
  3. Final Answer:

    Whether s can be segmented into a space-separated sequence of one or more dictionary words -> Option B
  4. Quick Check:

    Word Break Problem = segmentation check [OK]
Hint: Remember: Word Break checks if string splits into dictionary words [OK]
Common Mistakes:
  • Confusing Word Break with palindrome checking
  • Thinking it counts characters instead of segmenting
  • Assuming it finds longest word instead of segmentation
2. Which of the following C# method signatures is correct for a function solving the Word Break Problem that returns a boolean indicating if the string can be segmented?
easy
A. public string WordBreak(int s, IList<string> wordDict)
B. public int WordBreak(string s, List<int> wordDict)
C. public bool WordBreak(string s, IList<string> wordDict)
D. public bool WordBreak(string s, string wordDict)

Solution

  1. Step 1: Check parameter types for Word Break

    The input string s should be a string, and the dictionary wordDict should be a list of strings.
  2. Step 2: Verify return type and parameters

    public bool WordBreak(string s, IList<string> wordDict) matches the expected signature: returns bool, takes string and IList<string>. Others have wrong types or return types.
  3. Final Answer:

    public bool WordBreak(string s, IList<string> wordDict) -> Option C
  4. Quick Check:

    Correct method signature = public bool WordBreak(string s, IList<string> wordDict) [OK]
Hint: Return bool, input string and list of strings for dictionary [OK]
Common Mistakes:
  • Using wrong return type like int or string
  • Passing dictionary as string instead of list
  • Using wrong parameter types like int for string
3. What will be the output of the following C# code snippet?
var s = "leetcode";
var wordDict = new List<string> { "leet", "code" };
var result = WordBreak(s, wordDict);
Console.WriteLine(result);

bool WordBreak(string s, IList<string> wordDict) {
    var dp = new bool[s.Length + 1];
    dp[0] = true;
    for (int i = 1; i <= s.Length; i++) {
        for (int j = 0; j < i; j++) {
            if (dp[j] && wordDict.Contains(s.Substring(j, i - j))) {
                dp[i] = true;
                break;
            }
        }
    }
    return dp[s.Length];
}
medium
A. False
B. Runtime exception
C. Compilation error
D. True

Solution

  1. Step 1: Understand the dynamic programming logic

    The code uses a boolean array dp where dp[i] is true if substring s[0..i-1] can be segmented into dictionary words.
  2. Step 2: Trace the substring checks for "leetcode"

    "leet" and "code" are in wordDict. The code finds "leet" at start and then "code" after, so dp[s.Length] becomes true.
  3. Final Answer:

    True -> Option D
  4. Quick Check:

    Substring segmentation found = True [OK]
Hint: Check dp array updates for substrings in dictionary [OK]
Common Mistakes:
  • Assuming false because of substring indexing confusion
  • Thinking code throws exception on substring
  • Ignoring dp array meaning
4. Identify the bug in the following Word Break implementation and select the correct fix:
bool WordBreak(string s, IList<string> wordDict) {
    var dp = new bool[s.Length];
    dp[0] = true;
    for (int i = 1; i <= s.Length; i++) {
        for (int j = 0; j < i; j++) {
            if (dp[j] && wordDict.Contains(s.Substring(j, i - j))) {
                dp[i] = true;
                break;
            }
        }
    }
    return dp[s.Length];
}
medium
A. Change dp array size to s.Length + 1 and initialize dp[0] = true
B. Change dp array to int[] instead of bool[]
C. Change substring parameters to s.Substring(i, j)
D. Remove the inner loop and check only j = 0

Solution

  1. Step 1: Identify dp array size and indexing issue

    The dp array should have length s.Length + 1 to represent empty substring at dp[0]. Current dp size is s.Length, causing index errors.
  2. Step 2: Fix dp initialization and size

    Changing dp to size s.Length + 1 and setting dp[0] = true fixes indexing and logic.
  3. Final Answer:

    Change dp array size to s.Length + 1 and initialize dp[0] = true -> Option A
  4. Quick Check:

    dp size and initialization fix = Change dp array size to s.Length + 1 and initialize dp[0] = true [OK]
Hint: dp array length = s.Length + 1 for empty substring base case [OK]
Common Mistakes:
  • Using dp size s.Length causes index out of range
  • Incorrect substring parameters
  • Removing inner loop breaks logic
5. Given the string s = "applepenapple" and dictionary wordDict = ["apple", "pen"], which of the following modifications to the Word Break algorithm will correctly count the number of ways to segment s into dictionary words instead of just checking if segmentation is possible?
hard
A. Change dp array to int[], initialize dp[0] = 1, and update dp[i] += dp[j] when substring is in dictionary
B. Use a boolean dp array but return dp[s.Length] as integer count
C. Use recursion without memoization to count ways
D. Change dp array to string[] to store segmented sentences

Solution

  1. Step 1: Understand difference between boolean and count dp

    Boolean dp tracks if segmentation is possible. To count ways, dp must store counts as integers.
  2. Step 2: Modify dp to int[], initialize dp[0] = 1, and accumulate counts

    When substring s[j..i-1] is in dictionary, add dp[j] to dp[i] to count all ways.
  3. Final Answer:

    Change dp array to int[], initialize dp[0] = 1, and update dp[i] += dp[j] when substring is in dictionary -> Option A
  4. Quick Check:

    Counting ways requires int dp and accumulation [OK]
Hint: Use int dp and add counts for each valid substring [OK]
Common Mistakes:
  • Using boolean dp for counting ways
  • Returning boolean as integer count
  • Ignoring memoization in recursion
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